Feng-Nan Hwang, Ph.D.

Affiliations: 
2004 University of Colorado, Boulder, Boulder, CO, United States 
Area:
Mathematics, Computer Science, Applied Mechanics
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"Feng-Nan Hwang"

Parents

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Xiao-Chuan Cai grad student 2004 CU Boulder
 (Some parallel linear and nonlinear Schwarz methods with applications in computational fluid dynamics.)
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Shi X, Agrawal T, Lin C, et al. (2020) A parallel nonlinear multigrid solver for unsteady incompressible flow simulation on multi-GPU cluster Journal of Computational Physics. 414: 109447
Chien Y, Hwang F. (2019) A Markov chain-based multi-elimination preconditioner for elliptic PDE problems Journal of Computational and Applied Mathematics. 362: 116-129
Hwang F, Su Y, Yao C. (2018) An iteratively adaptive multiscale finite element method for elliptic interface problems Applied Numerical Mathematics. 127: 211-225
Yang H, Hwang F. (2018) An adaptive nonlinear elimination preconditioned inexact Newton algorithm for highly local nonlinear multicomponent PDE systems Applied Numerical Mathematics. 133: 100-115
Hou TY, Hwang F, Liu P, et al. (2017) An iteratively adaptive multi-scale finite element method for elliptic PDEs with rough coefficients Journal of Computational Physics. 336: 375-400
Cheng Y, Hwang F. (2017) A parallel two-level polynomial Jacobi–Davidson algorithm for large sparse PDE eigenvalue problems Advances in Engineering Software. 112: 222-230
Yang H, Hwang F, Cai X. (2016) Nonlinear Preconditioning Techniques for Full-Space Lagrange--Newton Solution of PDE-Constrained Optimization Problems Siam Journal On Scientific Computing. 38: A2756-A2778
Zhao T, Hwang FN, Cai XC. (2016) A domain decomposition based Jacobi-Davidson algorithm for quantum dot simulation Lecture Notes in Computational Science and Engineering. 104: 415-423
Zhao T, Hwang FN, Cai XC. (2015) Parallel two-level domain decomposition based Jacobi-Davidson algorithms for pyramidal quantum dot simulation Computer Physics Communications
Hwang FN, Su YC, Cai XC. (2015) A parallel adaptive nonlinear elimination preconditioned inexact Newton method for transonic full potential equation Computers and Fluids. 110: 96-107
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